CN110298455B - Mechanical equipment fault intelligent early warning method based on multivariate estimation prediction - Google Patents

Mechanical equipment fault intelligent early warning method based on multivariate estimation prediction Download PDF

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CN110298455B
CN110298455B CN201910572423.3A CN201910572423A CN110298455B CN 110298455 B CN110298455 B CN 110298455B CN 201910572423 A CN201910572423 A CN 201910572423A CN 110298455 B CN110298455 B CN 110298455B
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胡翔
田秦
吕芳洲
夏立印
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Xi'an Iline Information Technology Co ltd
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Abstract

An intelligent mechanical equipment fault early warning method based on multivariate estimation prediction comprises the following steps: step 1, modeling a data subset; step 2, preprocessing the modeling data subset: step 3, constructing a prediction model of mechanical equipment state parameters and working condition parameters: step 4, estimating and predicting the actual measurement state parameters corresponding to the state parameters of the mechanical equipment in the normal operation state; step 5, subtracting the actual measurement result and the prediction result of the state parameter to obtain a residual error value of the state parameter, judging whether the absolute magnitude and the growth trend of the residual error exceed corresponding thresholds, further detecting the fault abnormality of the equipment and implementing alarm; the intelligent early warning model of the mechanical equipment is built based on the multivariable estimation prediction method, so that intelligent early warning of the failure of the mechanical equipment under the variable working conditions is realized. Compared with the traditional mechanical equipment fault early warning method, the method has the advantages of high prediction precision, high early warning accuracy and more timely early warning.

Description

Mechanical equipment fault intelligent early warning method based on multivariate estimation prediction
Technical Field
The invention belongs to the field of mechanical equipment early warning, and particularly relates to a mechanical equipment fault intelligent early warning method based on multivariate estimation prediction.
Background
In the field of predictive maintenance of mechanical equipment, aiming at abnormal state detection of the mechanical equipment, a traditional early warning mode is a hard threshold alarm or a trend alarm. The hard threshold alarm is generally to determine an international standard or national standard alarm threshold applicable to vibration monitoring parameters (displacement, speed or acceleration) of the equipment according to the type of the equipment, and determine an alarm threshold corresponding to the equipment according to information such as the working rotating speed, power and the like of the equipment. Some enterprises can formulate more applicable enterprise standard alarm thresholds according to equipment operation conditions accumulated for many years and by combining with field experience of engineers. Trend alarms are alarms implemented by monitoring the state monitoring parameters for overrun in the growing trend. The traditional early warning mode is only suitable for stable working condition equipment, and can not solve the problem of abnormal fault detection of variable working condition mechanical equipment (such as equipment motor rotation speed change, load change, current change and the like).
Disclosure of Invention
The invention aims to provide an intelligent mechanical equipment fault early warning method based on multivariate estimation prediction so as to solve the problems.
In order to achieve the above purpose, the present invention adopts the following technical scheme:
an intelligent mechanical equipment fault early warning method based on multivariate estimation prediction comprises the following steps:
step 1, selecting state parameters of mechanical equipment and corresponding part of working condition data of the mechanical equipment in a normal working state of the mechanical equipment, and modeling a data subset;
step 2, preprocessing the modeling data subset: performing min-max standardization on each variable characteristic of the modeling data subset, and normalizing to a [0,1] interval;
step 3, constructing a prediction model of mechanical equipment state parameters and working condition parameters: selecting the normalized modeling training data set to establish a corresponding normal running space matrix D;
and 4, estimating and predicting the actually measured state parameters corresponding to the state parameters of the mechanical equipment in the normal running state.
Step 5, subtracting the actual measurement result and the prediction result of the state parameter to obtain a residual error value of the state parameter, judging whether the absolute magnitude and the growth trend of the residual error exceed corresponding thresholds, further detecting the fault abnormality of the equipment and implementing alarm;
step 6, judging whether the residual result exceeds a set threshold value, if so, the mechanical equipment has faults and abnormality and needs to be alarmed; otherwise, the mechanical equipment is in normal operation without alarm; meanwhile, judging whether the increasing trend of the residual error exceeds a set trend threshold, and if the increasing trend exceeds the set trend threshold, giving an alarm when the mechanical equipment is abnormally and continuously deteriorated; otherwise, the mechanical equipment is free from abnormal degradation and alarm.
Further, the step 1 specifically includes: selecting a historical operation data set of 1 to 3 months under normal operation of mechanical equipment, wherein the historical operation data set comprises mechanical equipment state parameters and partial working condition data corresponding to the mechanical equipment, and the mechanical equipment state parameters specifically comprise: acceleration peak value, speed effective value and displacement of each measuring point in vibration monitoring of mechanical equipmentPeak characteristic parameters; the partial working condition data corresponding to the mechanical equipment comprises motor current, motor power, motor rotating speed and motor load parameters; dividing the data set by using the motor rotation speed P, wherein P is less than or equal to 0 and is divided into equipment shutdown states, and the corresponding data are not included in the modeling data set; p (P)>0 is divided into equipment running states, and corresponding data are included in a modeling data set; removing all abnormal data points in the modeling data set to obtain a final modeling subset x, and dividing the modeling subset into modeling training data sets x according to the proportion of a percent to b percent train And model test dataset x test Wherein a++b% = 100% and a%>b%。
Further, in step 2:
the normalization method comprises the following steps:
Figure BDA0002111251560000021
where j represents the selected variable, i represents the sequence number of the selected variable, x ji X is the raw data not normalized jmax To select the maximum value of the variable j sequence, x jmin To select the minimum value of the variable j sequence, X ji Normalized variable values.
Further, in step 3:
the construction method of D comprises the following steps:
Figure BDA0002111251560000031
wherein each column of D represents a normal state sample of the modeled data subset, which consists of n variables, D representing a total of m sample sets;
in the formula (1)
Figure BDA0002111251560000032
The Euclidean distance between two vectors is calculated, the Euclidean distance between the X vector and the Y vector is calculated as a column description, and the calculation formula is as follows:
Figure BDA0002111251560000033
test data set X to be reserved test Inputting the model, and calculating by the following formula (1) to obtain a corresponding prediction result X predict
Figure BDA0002111251560000034
And then checking whether the prediction error of the test data set meets the requirement, setting the prediction relative error of the state parameters to be less than or equal to 2%, setting the prediction relative error of the working condition parameters to be less than or equal to 5%, if the prediction error meets the requirement, indicating that the constructed model meets the application requirement, if the prediction error does not meet the requirement, continuing to correct the modeling, and repeating the steps 1, 2 and 3 until the prediction error of the test set meets the requirement, and ending the modeling.
Further, in step 4:
firstly, an array X consisting of actual measurement state parameters and corresponding actual measurement working condition parameters measure Inputting the prediction calculation formula into a prediction model to predict, wherein the prediction calculation formula is as follows:
Figure BDA0002111251560000035
further, the residual error setting threshold calculating method in the step 6 is as follows:
selecting a section of data of normal operation of mechanical equipment, inputting the data consisting of state parameters and working condition parameters into a model to obtain a prediction result, wherein a prediction calculation formula is the same as the prediction formula in the step 4; subtracting the actual measurement result of each state parameter from the corresponding predicted result to obtain a residual sequence, and calculating the residual average value mu of each state parameter i And standard deviation sigma i The threshold value for each state parameter is:
threshold i =μ i +k×σ i wherein the subscript i denotes a certain class of state parameters, k denotes how many coefficients of the normal data amount are selected for inclusion in the residual alarm threshold, and the greater k isThe larger the data volume is, the value of k is 2,3,4,5 and 6;
the residual calculation method comprises the following steps: r=x measure -X forcast
Further, the method for calculating the growing trend of the residual error in the step 6 is as follows:
Figure RE-GDA0002133284840000041
wherein r is his For a section of historical data containing the residual error result at the current moment and n previous moments, n represents the length of a window for selecting and calculating the growth trend data, and the value of n is 5-10; the range of the trend threshold value can be 50% -100%.
Compared with the prior art, the invention has the following technical effects:
according to the intelligent early warning method, an intelligent early warning model of the mechanical equipment is established based on the multivariate estimation prediction method, and further intelligent early warning of the faults of the mechanical equipment under variable working conditions is achieved. Compared with the traditional mechanical equipment fault early warning method, the method predicts the measured data by training and learning modeling of the historical normal data and adopting the parameter-free multivariable prediction method, has the advantages of high prediction precision and high early warning accuracy, and can extract hidden abnormal information from the changed working conditions due to the fact that working condition parameters are included in the modeling and prediction process, so that early warning is realized more timely and earlier.
Meanwhile, the intelligent early warning method can solve the problem that abnormal information of variable working condition equipment is covered by working conditions, so that abnormality cannot be detected and found. By the application of the invention, early prediction discovery of fault abnormality of the variable working condition mechanical equipment can be realized, decision basis is provided for maintenance of the mechanical equipment, potential safety hazard of the equipment is effectively reduced, and abnormal shutdown and great economic loss of the equipment are avoided.
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FIG. 1 is a flow chart of intelligent early warning of mechanical equipment faults based on multivariate estimation prediction
FIG. 2 is a diagram illustrating the relationship between vibration acceleration and operating parameters of a mechanical device
FIG. 3 verification of a multivariate model of vibration acceleration of a machine
FIG. 4 vibration acceleration residual trend of a mechanical device
Detailed Description
The invention is further described below with reference to the accompanying drawings:
referring to fig. 1 to 4, an intelligent mechanical equipment fault early warning method based on multivariate estimation prediction includes the following steps:
step 1, selecting state parameters of mechanical equipment and corresponding part of working condition data of the mechanical equipment in a normal working state of the mechanical equipment, and modeling a data subset;
step 2, preprocessing the modeling data subset: performing min-max standardization on each variable characteristic of the modeling data subset, and normalizing to a [0,1] interval;
step 3, constructing a prediction model of mechanical equipment state parameters and working condition parameters: selecting the normalized modeling training data set to establish a corresponding normal running space matrix D;
and 4, estimating and predicting the actually measured state parameters corresponding to the state parameters of the mechanical equipment in the normal running state.
Step 5, subtracting the actual measurement result and the prediction result of the state parameter to obtain a residual error value of the state parameter, judging whether the absolute magnitude and the growth trend of the residual error exceed corresponding thresholds, further detecting the fault abnormality of the equipment and implementing alarm;
step 6, judging whether the residual result exceeds a set threshold value, if so, the mechanical equipment has faults and abnormality and needs to be alarmed; otherwise, the mechanical equipment is in normal operation without alarm; meanwhile, judging whether the increasing trend of the residual error exceeds a set trend threshold, and if the increasing trend exceeds the set trend threshold, giving an alarm when the mechanical equipment is abnormally and continuously deteriorated; otherwise, the mechanical equipment is free from abnormal degradation and alarm.
The step 1 specifically comprises the following steps: selecting a historical operation data set of 1-3 months under normal operation of the mechanical equipment, wherein the historical operation data set comprises state parameters of the mechanical equipment and the mechanical equipmentAnd partial working condition data corresponding to the equipment, wherein the state parameters of the mechanical equipment specifically comprise: acceleration peak value, speed effective value and displacement peak characteristic parameters of each measuring point in vibration monitoring of mechanical equipment; the corresponding part of working condition data of the mechanical equipment comprises motor current, motor power, motor rotating speed and motor load parameters; dividing the data set by using the motor rotation speed P, wherein P is less than or equal to 0 and is divided into equipment shutdown states, and the corresponding data are not included in the modeling data set; p (P)>Dividing into equipment running states, and enabling corresponding data to be included in a modeling data set; removing all abnormal data points in the modeling data set to obtain a final modeling subset x, and dividing the modeling subset into modeling training data sets x according to the proportion of a percent to b percent train And model test dataset x test Wherein a++b% = 100% and a%>b%。
In step 2:
the normalization method comprises the following steps:
Figure BDA0002111251560000061
where j represents the selected variable, i represents the sequence number of the selected variable, x ji X is the raw data not normalized jmax To select the maximum value of the variable j sequence, x jmin To select the minimum value of the variable j sequence, X ji Normalized variable values.
In step 3:
the construction method of D comprises the following steps:
Figure BDA0002111251560000062
wherein each column of D represents a normal state sample of the modeled data subset, which consists of n variables, D representing a total of m sample sets;
in the formula (1)
Figure BDA0002111251560000063
The Euclidean distance between the two vectors is calculated, the Euclidean distance between the X and Y vectors is calculated as the column description, and the calculation formula is as follows:
Figure BDA0002111251560000064
Test data set X to be reserved test Inputting the model, and calculating by the following formula (1) to obtain a corresponding prediction result X predict
Figure BDA0002111251560000065
/>
And then checking whether the prediction error of the test data set meets the requirement, setting the prediction relative error of the state parameters to be less than or equal to 2%, setting the prediction relative error of the working condition parameters to be less than or equal to 5%, if the prediction error meets the requirement, indicating that the constructed model meets the application requirement, if the prediction error does not meet the requirement, continuing to correct the modeling, and repeating the steps 1, 2 and 3 until the prediction error of the test set meets the requirement, and ending the modeling.
In step 4:
firstly, an array X consisting of actual measurement state parameters and corresponding actual measurement working condition parameters measure Inputting the prediction calculation formula into a prediction model to predict, wherein the prediction calculation formula is as follows:
Figure BDA0002111251560000066
the residual error setting threshold calculating method in the step 6 is as follows:
selecting a section of data of normal operation of mechanical equipment, inputting the data consisting of state parameters and working condition parameters into a model to obtain a prediction result, wherein a prediction calculation formula is the same as the prediction formula in the step 4; subtracting the actual measurement result of each state parameter from the corresponding predicted result to obtain a residual sequence, and calculating the residual average value mu of each state parameter i And standard deviation sigma i The threshold value for each state parameter is:
threshold i =μ i +k×σ i wherein the subscript i denotes a certain class of stateThe parameter, k, represents the residual error alarm threshold value and comprises a coefficient for selecting the quantity of normal data, and the greater k is, the greater the contained data quantity is, and the value of k is 2,3,4,5 and 6;
the residual calculation method comprises the following steps: r=x measure -X forcast
The calculation method of the residual error growing trend in the step 6 is as follows:
Figure RE-GDA0002133284840000072
wherein r is his For a section of historical data containing the residual error result at the current moment and n previous moments, n represents the length of a window for selecting and calculating the growth trend data, and the value of n is 5-10; the range of the trend threshold value can be 50% -100%.
See fig. 1. FIG. 1 is a flow chart of intelligent early warning of mechanical equipment failure based on multivariate estimation prediction. And selecting a historical data set of the mechanical equipment in a normal working state for 1 to 6 months as a modeling data candidate set, wherein the modeling data candidate set comprises mechanical equipment state parameters (such as vibration acceleration, speed, displacement and the like of each measuring point of the equipment) and working condition data (such as motor power, current, rotating speed and the like) related to the equipment state, and dividing the modeling data candidate set into a training set and a testing set. And carrying out normalization pretreatment on modeling data, establishing a multivariate prediction model by utilizing normalized training data, and verifying whether the accuracy of the prediction model meets the modeling accuracy requirement by utilizing test data. When the acquisition of the actual measurement data is completed, the actual measurement parameters can be input into a verified prediction model, the model outputs corresponding prediction results, the actual measurement results and the prediction results are differenced, residual error values of the parameters are obtained, whether the obtained residual errors are larger than a set threshold value or not is judged, the state of the equipment is abnormal if the obtained residual errors are larger than the threshold value, alarm information is deduced, and otherwise, the equipment is normal.
See fig. 2. FIG. 2 is a graph showing the relationship between vibration acceleration and operating mode parameters of a certain mechanical device. The current, the power and the rotating speed of the driving motor of the equipment are in a continuously-changing state, so that the vibration acceleration of the equipment also changes along with the change of working conditions, and the fluctuation is severe.
See fig. 3. In the method, the prediction result and the actual measurement result of the vibration acceleration multivariable model of certain mechanical equipment are verified, the prediction vibration value and the actual measurement vibration value are all overlapped, the maximum prediction error is only 1%, and the model prediction precision requirement is met.
See fig. 4. FIG. 4 is a graph showing the residual trend of vibration acceleration of a mechanical device, wherein the early vibration residual is close to 0, and the device is in a normal working state; the equipment in the later stage is abnormal, the vibration residual value exceeds a set threshold value to trigger an alarm, and the abnormal detection and the intelligent fault early warning of the variable working condition equipment are realized.

Claims (6)

1. An intelligent mechanical equipment fault early warning method based on multivariate estimation prediction is characterized by comprising the following steps:
step 1, selecting a mechanical equipment state parameter and partial working condition data corresponding to the mechanical equipment in a normal working state of the mechanical equipment, and modeling a data subset, wherein a historical operation data set of 1 to 3 months under normal operation of the mechanical equipment is selected, and the historical operation data set comprises the mechanical equipment state parameter and the partial working condition data corresponding to the mechanical equipment, wherein the mechanical equipment state parameter specifically comprises: acceleration peak value, speed effective value and displacement peak characteristic parameters of each measuring point in vibration monitoring of mechanical equipment; the partial working condition data corresponding to the mechanical equipment comprises motor current, motor power, motor rotating speed and motor load parameters; dividing the data set by using the motor rotation speed P, wherein P is less than or equal to 0 and is divided into equipment shutdown states, and the corresponding data are not included in the modeling data set; p >0 is divided into equipment running states, and corresponding data are included in a modeling data set; removing all abnormal data points in the modeling data set to obtain a final modeling subset x, and dividing the modeling subset into a modeling training data set xtrain and a model test data set xtest according to the proportion of a%: b%, wherein a% +b% = 100%, and a% > b%;
step 2, preprocessing the modeling data subset: performing min-max standardization on each variable characteristic of the modeling data subset, and normalizing to a [0,1] interval;
step 3, constructing a prediction model of mechanical equipment state parameters and working condition parameters: selecting the normalized modeling training data set to establish a corresponding normal running space matrix D;
step 4, estimating and predicting the actual measurement state parameters corresponding to the state parameters of the mechanical equipment in the normal operation state;
step 5, subtracting the actual measurement result and the prediction result of the state parameter to obtain a residual error value of the state parameter, judging whether the absolute magnitude and the growth trend of the residual error exceed corresponding thresholds, further detecting the fault abnormality of the equipment and implementing alarm;
step 6, judging whether the residual result exceeds a set threshold value, if so, the mechanical equipment has faults and abnormality and needs to be alarmed; otherwise, the mechanical equipment is in normal operation without alarm; meanwhile, judging whether the increasing trend of the residual error exceeds a set trend threshold value, and if the increasing trend exceeds the set trend threshold value, giving an alarm when the mechanical equipment is abnormally and continuously deteriorated; otherwise, the mechanical equipment is free from abnormal degradation and alarm.
2. The intelligent mechanical equipment fault early warning method based on multivariate estimation prediction according to claim 1, wherein in step 2:
the normalization method comprises the following steps:
Figure FDA0004003747640000021
where j represents the selected variable, i represents the sequence number of the selected variable, xji is the non-normalized raw data, xjmax is the maximum value of the selected variable j sequence, xjmin is the minimum value of the selected variable j sequence, and Xji is the normalized variable value.
3. The intelligent mechanical equipment fault early warning method based on multivariate estimation prediction according to claim 1, wherein in step 3:
the construction method of D comprises the following steps:
Figure FDA0004003747640000022
wherein each column of D represents a normal state sample of the modeled data subset, which consists of n variables, D representing a total of m sample sets;
in the expression (1), the Euclidean distance between the two vectors is calculated, and the Euclidean distance between the two vectors of X and Y is calculated as a column description,
the calculation formula is as follows:
Figure FDA0004003747640000023
inputting the reserved test data set Xtest into a model, and calculating to obtain a corresponding prediction result Xprediction through the following formula (1);
Figure FDA0004003747640000024
and then checking whether the prediction error of the test data set meets the requirement, setting the prediction relative error of the state parameters to be less than or equal to 2%, setting the prediction relative error of the working condition parameters to be less than or equal to 5%, if the prediction error meets the requirement, indicating that the constructed model meets the application requirement, if the prediction error does not meet the requirement, continuing to correct the modeling, and repeating the steps 1, 2 and 3 until the prediction error of the test set meets the requirement, and ending the modeling.
4. The intelligent mechanical equipment fault early warning method based on multivariate estimation prediction according to claim 1, wherein in step 4:
firstly, inputting an array Xmeasure formed by actual measurement state parameters and corresponding actual measurement working condition parameters into a prediction model for prediction, wherein a prediction calculation formula is as follows:
Figure FDA0004003747640000031
5. the intelligent mechanical equipment fault early warning method based on multivariate estimation prediction according to claim 1, wherein the residual error setting threshold calculation method in the step 5 is as follows:
selecting a section of data of normal operation of mechanical equipment, inputting the data consisting of state parameters and working condition parameters into a model to obtain a prediction result, wherein a prediction calculation formula is the same as the prediction formula in the step 4; subtracting the actual measurement result and the corresponding prediction result of each state parameter to obtain a residual sequence, and calculating a residual mean value mu i and a standard deviation sigma i of each state parameter, wherein the threshold value of each state parameter is as follows:
threshold=μi+k×σi, where the subscript i represents a certain type of state parameter, k represents how many coefficients of the normal data volume are selected to be included in the residual alarm threshold, and the greater k is, the greater the included data volume is, the greater k is, and the values of k are 2,3,4,5, and 6;
the residual calculation method comprises the following steps: r=xmeasure-Xforcast.
6. The intelligent early warning method for mechanical equipment faults based on multivariate estimation prediction according to claim 1, wherein the calculation method for the growing trend of the residual errors in the step 6 is as follows:
Figure FDA0004003747640000032
wherein, the rhis is a section of history data containing the residual error result at the current moment and n times before, n represents the length of a window for selecting and calculating the growth trend data, and the value of n is 5-10; the range of the trend threshold value can be 50% -100%.
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